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% SPINS 2 from Oregon State University %
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\documentclass[12pt]{article}
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\usepackage{physics}
%\usepackage{mdwlist}
% tables
\usepackage{tabu}
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\begin{document}
\title{SPINS Lab 3 Tables}
\author{Quantum Mechanics}
\date{Fall 2019}
\maketitle
%\section*{Table templates}
\tabulinesep=4mm
{ \large Unknown state $\ket{\psi_1}$}
\vspace{3mm}
\begin{tabu} to \linewidth { | X[c,-1] | X[c] | X[c] | X[c] | }
\hline
Probabilities & \multicolumn3{c|}{Axis} \\
\tabucline{1-1}
\everyrow{\hline}
Result & $x$ & $y$ & $z$ \\
$S_i=\hbar$ &&& \\
$S_i = 0$ &&& \\
$S_i = - \hbar$ &&& \\
\end{tabu}
\vspace{1cm}
{ \large Unknown state $\ket{\psi_2}$}
\vspace{3mm}
\begin{tabu} to \linewidth { | X[c,-1] | X[c] | X[c] | X[c] | }
\hline
Probabilities & \multicolumn3{c|}{Axis} \\
\tabucline{1-1}
\everyrow{\hline}
Result & $x$ & $y$ & $z$ \\
$S_i=\hbar$ &&& \\
$S_i = 0$ &&& \\
$S_i = - \hbar$ &&& \\
\end{tabu}
\vspace{2cm}
{ \large Unknown state $\ket{\psi_3}$}
\vspace{3mm}
\begin{tabu} to \linewidth { | X[c,-1] | X[c] | X[c] | X[c] | }
\hline
Probabilities & \multicolumn3{c|}{Axis} \\
\tabucline{1-1}
\everyrow{\hline}
Result & $x$ & $y$ & $z$ \\
$S_i=\hbar$ &&& \\
$S_i = 0$ &&& \\
$S_i = - \hbar$ &&& \\
\end{tabu}
\vspace{1cm}
{ \large Unknown state $\ket{\psi_4}$}
\vspace{3mm}
\begin{tabu} to \linewidth { | X[c,-1] | X[c] | X[c] | X[c] | }
\hline
Probabilities & \multicolumn3{c|}{Axis} \\
\tabucline{1-1}
\everyrow{\hline}
Result & $x$ & $y$ & $z$ \\
$S_i=\hbar$ &&& \\
$S_i = 0$ &&& \\
$S_i = - \hbar$ &&& \\
\end{tabu}
\newpage
{ \large Spin 1 Interferometer}
\vspace{3mm}
\begin{tabu} to \linewidth {| X[c] | X[c] | X[c] | X[c] | X[c] | X[c] | X[c] |}
\hline
& \multicolumn3{c|}{Experiment} & \multicolumn3{c|}{Theory} \\
Beams & $\mathcal{P}_{+1}$ & $\mathcal{P}_0$ & $\mathcal{P}_{-1}$ & $\mathcal{P}_{+1}$ & $\mathcal{P}_0$ & $\mathcal{P}_{-1}$ \\
\hline
\everyrow{\hline}
$\ket{1}_x$ & &&&&& \\
$\ket{0}_x$ & &&&&& \\
$\ket{-1}_x$ & &&&&& \\
$\ket{1}_x$, $\ket{0}_x$ & &&&&& \\
$\ket{1}_x$, $\ket{-1}_x$ & &&&&& \\
$\ket{0}_x$, $\ket{-1}_x$ & &&&&& \\
$\ket{1}_x$, $\ket{0}_x$, $\ket{-1}_x$ & &&&&& \\
\end{tabu}
\end{document}
